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The program works by ORing each number with the value 1, because 1 is the value that produces a value in binary in which only bit zero is set When this value is ORed with any other value, it produces a result in which the low-order bit is set and all other bits remain unchanged Thus, a value that is even will be increased by 1, becoming odd An exclusive OR, usually abbreviated XOR, will set a bit on if, and only if, the bits being compared are different, as illustrated here: 0 1 1 1 1 1 1 1 ^ 1 0 1 1 1 0 0 1 ------------------------1 1 0 0 0 1 1 0 The XOR operator has an interesting property that is useful in a variety of situations When some value X is XORed with another value Y, and then that result is XORed with Y again, X is produced That is, given the sequence R1 = X ^ Y; R2 = R1 ^ Y; R2 is the same value as X Thus, the outcome of a sequence of two XORs using the same value produces the original value This feature of the XOR can be put into action to create a simple cipher in which some integer is the key that is used to both encode and decode a message by XORing the characters in that message To encode, the XOR operation is applied the first time, yielding the ciphertext To decode, the XOR is applied a second time, yielding the plaintext Of course, such a cipher has no practical value, being trivially easy to break It does, however, provide an interesting way to demonstrate the effects of the XOR, as the following program shows:

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We will give a more thorough treatment of the logarithm and exponential functions in 6 For the moment we record a few simple facts so that we may use these functions in the sections that immediately follow The logarithm is a function that is characterized by the property that log(x y) = log x + log y It follows from this property that log(x/y) = log x log y and log(x n ) = n log x It is useful to think of loga b as the power to which we raise a to get b, for any a, b > 0 For example, log2 8 = 3 and log3 (1/27) = 3 This introduces the idea of the logarithm to a base

// Demonstrate the XOR using System;

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collecting goods for recycling, including updating guard railings on highways, and we can demonstrate and show that turnaround time from initial complaint or report receiving to ultimate repair, replacement, or adjusting it has taken 23 percent longer, on average While we all, every one of us, have risen to the challenge of providing the citizens of this great city excellent service, this is unacceptable, as I m sure you ll agree

Part I:

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The ArrayList class supports dynamic arrays, which can grow or shrink as needed In C#, standard arrays are of a fixed length, which cannot be changed during program execution This means you must know in advance how many elements an array will hold But sometimes you may not know until runtime precisely how large an array you will need To handle this situation, use ArrayList An ArrayList is a variable-length array of object references that can dynamically increase or decrease in size An ArrayList is created with an initial size When this size is exceeded, the collection is automatically enlarged When objects are removed, the array can be shrunk ArrayList is currently in wide use in existing code For this reason, it is examined in depth here However, many of the same techniques that apply to ArrayList apply to the other collections as well, including the generic collections ArrayList implements ICollection, IList, IEnumerable, and ICloneable ArrayList has the constructors shown here: public ArrayList( ) public ArrayList(ICollection c) public ArrayList(int capacity) The first constructor builds an empty ArrayList with an initial capacity of zero The second constructor builds an ArrayList that is initialized with the elements specified by c and has an initial capacity equal to the number of elements The third constructor builds an array list that has the specified initial capacity The capacity is the size of the underlying array that is used to store the elements The capacity grows automatically as elements are added to an ArrayList In addition to the methods defined by the interfaces that it implements, ArrayList defines several methods of its own Some of the more commonly used ones are shown in

25:

The most important base for the logarithm is Euler s number e 271828 We write ln x = loge x For the moment we take the logarithm to the base e, or the natural logarithm, to be given It is characterized among all logarithm functions by the fact that its graph has tangent line with slope 1 at x = 1 See Figure 158 Then we set loga x = ln x ln a

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